Zohaib Zahid

About

Zohaib Zahid is a mathematician whose research focuses on the metric and partition dimensions of graphs—fundamental invariants with critical applications in network design, robot navigation, sensor networking, and intelligent systems. His work explores fault-tolerant resolvability, 2-metric resolvability, and edge metric dimension, particularly in structured graphs like circulant graphs, rotationally-symmetric graphs, and Toeplitz networks. Zahid’s most cited paper, "On fault-tolerant partition dimension of graphs" (2020, 14 citations), extends resolving partitions to enhance robustness in applications such as sensor networking and optimization. His follow-up work, "On 2-partition dimension of the circulant graphs" (2021, 12 citations), advances the theoretical understanding of partition dimension in symmetric networks. With a total of over 40 citations across his key papers, Zahid’s contributions are shaping how graphs are used to model and solve problems in computer science and engineering. His studies on subdivision graphs and rotationally-symmetric structures further highlight his commitment to exploring graph classes with high symmetry and practical relevance, making his research valuable for both theoretical graph theory and applied intelligent systems.

Research Focus

Key Achievements

Top Papers

1. 1
   On fault-tolerant partition dimension of graphs

   14 citations · 2020
2. 2
   On 2-partition dimension of the circulant graphs

   12 citations · 2021
3. 3
   Fault‐Tolerant Resolvability in Some Classes of Subdivision Graphs

   6 citations · 2022
4. 4
   On 2-metric resolvability in rotationally-symmetric graphs

   5 citations · 2021
5. 5
   Edge Metric Dimension of Some Classes of Toeplitz Networks

   4 citations · 2021
6. 6
   On 2-partition dimension of rotationally-symmetric graphs

   2 citations · 2022

Key Collaborators

Contact & Links